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1.885932e+003 482 2.290662e+003 483 2.599788e+003 484 2.915484e+003 485 3.995587e+003 486 5.363110e+003 487 7.377581e+003 488 9.479430e+003 489 1.267537e+004 490 1.592226e+004 491 1.844504e+004 492 1.971551e+004 493 1.940128e+004 494 1.748082e+004 495 1.444694e+004 496 1.086796e+004 497 7.666604e+003 498 5.440116e+003 499 3.873260e+003 500 2.980625e+003 ALO_L_20180306_171445_001.img L 131648307873800000 0.1950 Gaussian Fourier 1 48.0204 2.2408 2887.8370 27097.1998 -1094.9560 7631.1010 13.0943 0.0000 -1.#IND 0.0000 1 2 85.0655 2.4839 2650.4830 24495.0679 -3144.7421 9808.3701 15.0880 0.2446 -1.#IND 231.0075 1 3 122.1486 2.7189 2150.4227 23176.9614 -3696.9557 10065.1114 22.1476 0.2812 -1.#IND 305.3922 1 4 159.2173 2.8579 2139.3531 22075.1656 -3739.1182 10077.9964 19.2122 0.2993 -1.#IND 345.9418 1 5 196.3096 2.9785 1992.2255 21115.4453 -3758.0468 9972.4387 21.3010 0.3142 -1.#IND 381.2235 1 6 233.3056 3.0265 1992.5195 20539.7308 -3749.4441 9891.4953 18.2810 0.3209 -1.#IND 397.6442 1 7 270.3734 3.1220 1909.6730 19988.9049 -3869.8031 9944.2931 20.3580 0.3364 -1.#IND 437.0261 1 8 307.4013 3.1471 1887.2065 19672.6597 -3758.5021 9803.9957 22.3718 0.3381 -1.#IND 441.3362 1 9 344.3839 3.2236 1892.6183 19299.9953 -3752.2999 9826.1807 14.3677 0.3449 -1.#IND 459.3379 1 10 381.3987 3.1624 2320.2504 18556.6531 -3121.4823 9326.1110 11.3778 0.3339 -1.#IND 430.5672 1 ALO_X_20180306_171503_001.img Z 1 0.00 45.00 131648308243820000 0.2001 Gaussian 0 6.4e+003 Fourier 0 1.7e+003 1 32.4255 3.2789 194901.2341 6420.1630 193817.7730 1715.5656 22.5245 -0.1088 -0.0000 45.7268 1 2 69.2569 3.6655 190157.7835 7482.4543 188708.3937 2256.5295 19.3725 0.1447 -0.0000 80.8175 1 3 106.1967 4.4485 186560.5727 7678.5045 184930.7956 2703.7674 21.2879 0.1942 -0.0000 145.7134 1 4 143.0202 4.2552 185047.4981 7506.9869 183422.0163 2584.6564 18.1283 0.1848 -0.0000 131.9100 1 5 180.5260 4.4713 183408.9135 7451.5247 181806.6290 2642.4732 20.6335 0.1954 -0.0000 147.4153 1 6 217.2767 4.6181 181902.3119 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